Elastic-viscoplastic behavior of plain-woven GFRP laminates: Homogenization using a reduced domain of analysis

Composite Structures

Volumn 79, Issue 4, 2007, Pages 493-500

  Matsuda, T ^a   Nimiya, Y ^b   Ohno, N ^c   Tokuda, M ^d  

^a UNIVERSITY OF TSUKUBA   (Japan)

^b TOYOTA MOTOR CORPORATION   (Japan)

^c NAGOYA UNIVERSITY   (Japan)

^d MIE UNIVERSITY   (Japan)

Author keywords

Domain of analysis; Homogenization; Plain woven laminate; Point symmetry; Viscoplasticity

Indexed keywords

BOUNDARY CONDITIONS; DOMAIN DECOMPOSITION METHODS; HOMOGENIZATION METHOD; STRAIN RATE; TENSILE TESTING; VISCOPLASTICITY;

PLAIN-WOVEN LAMINATE; POINT SYMMETRY;

GLASS FIBER REINFORCED PLASTICS;

DEFORMATION; FIBER REINFORCED COMPOSITE; GLASS FIBER; LAMINATE; PLASTIC; TENSILE PROPERTY; VISCOELASTICITY;

EID: 33847615552     PISSN: 02638223     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruct.2006.02.008     Document Type: Article

References (27)

1. Tan P., Tong L., and Steven G.P. Modelling for predicting the mechanical properties of textile composites-A review. Compos Part A 28 (1997) 903-922
2. Quek S.C., Waas A.M., Shahwan K.W., and Agaram V. Analysis of 2D triaxial flat braided textile composites. Int J Mech Sci 45 (2003) 1077-1096
3. Ishikawa T., and Chou T.W. One-dimensional micromechanical analysis of woven fabric composites. AIAA J 21 (1983) 1714-1721
4. Guedes J.M., and Kikuchi N. Preprocessing and postprocessing for materials based on the homogenization method with adaptive finite element methods. Comput Methods Appl Mech Eng 83 (1990) 143-198
5. Naik N.K., and Ganesh V.K. Prediction of on-axes elastic properties of plain weave fabric composites. Compos Sci Technol 45 (1992) 135-152
6. Fujii T., Amijima S., and Lin F. Study on strength and nonlinear stress-strain response of plain woven glass fiber laminates under biaxial loading. J Compos Mater 26 (1992) 2493-2510
7. Uetsuji Y., and Zako M. Damage analysis of woven fabric composite materials. Zairyo 48 (1999) 1029-1034 (in Japanese)
8. Carvelli V., and Poggi C. A homogenization procedure for the numerical analysis of woven fabric composites. Compos Part A 32 (2001) 1425-1432
9. Osada T., Nakai A., and Hamada H. Initial fracture behavior of satin woven fabric composites. Compos Struct 61 (2003) 333-339
10. Zako M., Uetsuji Y., and Kurashiki T. Finite element analysis of damaged woven fabric composite materials. Compos Sci Technol 63 (2003) 507-516
11. Bensoussan A., Lions J.L., and Papanicolaou G. Asymptotic analysis for periodic structures (1978), North-Holland Publishing Company, Amsterdam
12. Sanchez-Palencia E. Non-homogeneous media and vibration theory. Lecture notes in physics No. 127 (1980), Springer-Verlag, Berlin
13. Bakhvalov N., and Panasenko G. Homogenisation: Averaging processes in periodic media (1984), Kluwer Academic Publishers, Dordrecht
14. Takano N., Zako M., and Sakata S. Three-dimensional microstructural design of woven fabric composite materials by the homogenization method: 1st report, Effect of mismatched lay-up of woven fabrics on the strength. Trans Jpn Soc Mech Eng, Ser A 61 (1995) 1038-1043 (in Japanese)
15. Takano N., Uetsuji Y., Kashiwagi Y., and Zako M. Hierarchical modelling of textile composite materials and structures by the homogenization method. Model Simul Mater Sci Eng 7 (1999) 207-231
16. Whitcomb J., and Srirengan K. Effect of various approximations on predicted progressive failure in plain weave composites. Compos Struct 34 (1996) 13-20
17. Uetsuji Y., Ishiwari Y., Zako M., Kurashiki T., and Verpoest I. Effect of mismatch of stacking phase on damage development of plain woven fabric composite materials. Zairyo 53 (2004) 403-409 (in Japanese)
18. Matsuda T., Ohno N., Tanaka H., and Shimizu T. Homogenized in-plane elastic-viscoplastic behavior of long fiber-reinforced laminates. JSME Int J, Ser A 45 (2002) 538-544
19. Matsuda T., Ohno N., Tanaka H., and Shimizu T. Effects of fiber distribution on elastic-viscoplastic behavior of long fiber-reinforced laminates. Int J Mech Sci 45 (2003) 1583-1598
20. Ohno N., Matsuda T., and Wu X. A homogenization theory for elastic-viscoplastic composites with point symmetry of internal distribution. Int J Solids Struct 38 (2001) 2867-2878
21. Matsuda T., Okumura D., Ohno N., and Tokuda M. Three-dimensional microscopic analysis of interlaminar area in cross-ply laminate using a homogenization theory. Trans Jpn Soc Comput Meth Eng 4 (2004) 69-74 (in Japanese)
22. Wu X., and Ohno N. A homogenization theory for time-dependent nonlinear composites with periodic internal structures. Int J Solids Struct 36 (1999) 4991-5012
23. Ohno N., Wu X., and Matsuda T. Homogenized properties of elastic-viscoplastic composites with periodic internal structures. Int J Mech Sci 42 (2000) 1519-1536
24. Ganesh V.K., and Naik N.K. Failure behaviour of plain weave fabric laminates under in-plane shear loading: effect of fabric geometry. Compos Struct 30 (1995) 179-192
25. Le Page B.H., Guild F.J., Ogin S.L., and Smith P.A. Finite element simulation of woven fabric composites. Compos Part A 35 (2004) 861-872
26. Zeman J., and Šejnoha M. Homogenization of balanced plain weave composites with imperfect microstructure: Part I - Theoretical formulation. Int J Solids Struct 41 (2004) 6549-6571
27. Ohno N., Okumura D., and Noguchi H. Microscopic symmetric bifurcation condition of cellular solids based on a homogenization theory of finite deformation. J Mech Phys Solids 50 (2002) 1125-1153